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I don't know how to show the following are equivalence relations and if they are, how to describe equivalence classes.
1. a^2 + b^2=c^2 + d^2 where a,b,c,d are real numbers(describe equivalence cl)
2. For a pair of fractions a/b and c/d define a/b ~ c/d if ab=cd(same here)
A normal population has a mean of 75 and a standard deviation of 5. You select a sample of 40. Compute the probability the sample mean is:
The trail was repeated 54 times with 22 correct identifications and 32 wrong identification.
Provide a brief description of the main features of these data from the scatter plot and Describe why you would use performance as the predictor variable and performane related pay as the dependent variable in such a model.
If the mean IQ of all Omega University students was equal to 115, and a small random sample of students was selected from the population whose mean IQ was 120, then this difference of 5 points would equal the:
Use a .10 level of significance to test the claim that the variance of all scores in the population is more than 9.
Disney tells you that the average distance between the ears on a Mickey Mouse hat is 5 inches. In a sample of 100 Mickey Mouse hats you find that the average distance between the ears on the hats is 5.2 inches with a standard deviation of 1 inch.
For the sample of men, performance on the simulator task declined by an average of 2.9 points with s = 4.1. Is this a statistically significant change? Use a two-tailed test with = .05.
The underlying data are in file XR10033. Identify and interpret the p-value for the test. Using the 0.025 level of significance, what conclusion will be reached?
Test the proportions of yellow fire trucks have a significantly lower accident rate.
Can we compute the mean length of stay of workers at the company differs from the mean length of stay at that dangerous industry.
A professor asked her sophomore students, "How many drinks do you typically have per session? (A drink is defined as one 12oz beer, one 4oz glass of wine, or one 1oz shot of liquor.)"
Calculate the mean, median and mode for both sets and do graph/histogram to chart the results and conclude if indeed one set of year had more the other as far a snowfall.
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